ap-calculus-bc/bc-series-new/bc-10-2/v/bouncing-ball-distance WebMay 13. You will then analyze this data to test the model y = hp x. Height, was to understand how height will affect the range of a projectile in the horizonal range after vertical kinetic energy was then shifted horizontally after making impact with a plate set at a 45-degree angle. You decide to conduct an experiment on how drop height and bounce are related. (Make sure the bottom of the rule is on the floor.) 2. Place the meter rule flat up against the flat wall. In this exercise, you will collect motion data for a bouncing ball using a Motion Detector. Inquiry-based laboratory investigations are integral to the AP Physics 1 and 2 courses because they provide opportunities for students to apply the seven science practices (defined in the curriculum frameworks) as they identify questions, design experiments, conduct investigations, collect and analyze data, and communicate their results. Aim: To determine if initial height interferes or affects the rebound height Apparatus: A tennis ball, A meter rule, a flat wall and floor/surface, pencil, and paper Diagram: Method: 1. ![]() The relation above is generalized for any x number of bounces. After zero, one and two bounces, the ball will attain a maximum height of h, hp, ( hp) p = hp 2, and so forth. Using polynomial regression, a bell-curve like distribution of the height vs. ![]() Then on each bounce it rebounds to a fraction p of the previous maximum height. An investigation into the mathematical and experimental correlation between the frequency of an oscillating plate, and the rebound height of a ball dropped onto it. It’s easy to see where this model comes from: Suppose that the ball is released from height h. It’s important to drop the ball and not throw it downward. Repeat 5 times and record bounce height for each of your 5 trials. ![]() Where y represents the rebound height, x represents the bounce number, h is the release height, and p is a constant that depends on the physical characteristics of the ball used. Have a partner drop the rubber ball from the 25 centimeter mark and record the height of the first bounce in a table like the one below. Have a partner drop the rubber ball from the 25 centimeter mark and record the height of the first bounce in a table like the one below. The relationship between the maximum height attained by the ball on a given bounce (which we will call the rebound height) and number of bounces that have occurred since the ball was released is an exponential In fact, the maximum height decreases in a very predictable way for most types of balls. Then on each bounce it rebounds to a fraction p of the previous maximum height. When a ball bounces up and down on a flat surface, the maximum height it reaches decreases from bounce to bounce. It’s easy to see where this model comes from: Suppose that the ball is released from height h.
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